Let G be a connected weighted graph and T a minimum spanning tree of G. Prove that T is
Chapter 13, Problem 13(choose chapter or problem)
Let G be a connected weighted graph and T a minimum spanning tree of G. Prove that T is a unique minimum spanning tree of G if and only if the weight of each edge e of G that is not in T exceeds the weight of every other edge on the cycle in T + e.
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